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Learn With Sam
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เข้าร่วมเมื่อ 4 พ.ย. 2023
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The Art of Simplification: Mastering Complex Exponential Problems | #maths #matholympiad
The Art of Simplification: Mastering Complex Exponential Problems | #maths #matholympiad
Dive into the intriguing world of complex exponential problems in our latest video, 'The Art of Simplification.' Join us as we unravel sophisticated mathematical concepts, providing clear, step-by-step strategies to master these challenges. Perfect for Math Olympiad enthusiasts, this video blends theory with practical examples to enhance your problem-solving skills. Unlock the secrets of simplification and elevate your mathematical prowess today!
simplification techniques, complex exponential problems, math strategies, math olympiad tips, advanced mathematics, problem-solving skills, math challenge, exponential functions, math competition prep, study techniques for math
MathsOlympiad, MathChallenge, MathCompetition, ProblemSolving, MathSkills, OlympiadTraining, AdvancedMathematics, CriticalThinking, MathPuzzles, MathStrategy, learnwithsam, learn with sam,maths olympiad
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Dive into the intriguing world of complex exponential problems in our latest video, 'The Art of Simplification.' Join us as we unravel sophisticated mathematical concepts, providing clear, step-by-step strategies to master these challenges. Perfect for Math Olympiad enthusiasts, this video blends theory with practical examples to enhance your problem-solving skills. Unlock the secrets of simplification and elevate your mathematical prowess today!
simplification techniques, complex exponential problems, math strategies, math olympiad tips, advanced mathematics, problem-solving skills, math challenge, exponential functions, math competition prep, study techniques for math
MathsOlympiad, MathChallenge, MathCompetition, ProblemSolving, MathSkills, OlympiadTraining, AdvancedMathematics, CriticalThinking, MathPuzzles, MathStrategy, learnwithsam, learn with sam,maths olympiad
-------------------------------------------------------------------------------------------
⚙️My Gear :
🛒AMAZON:
⭐ 🎤 Mic ► amzn.to/40mX9qy
⭐ 💻 Laptop ► amzn.to/4fbDqhQ
⭐ 💠 Pentab► amzn.to/3NABYtx
⭐ 🪑 Chair ► amzn.to/4e0UBlp
🛒FLIPKART:
⭐ 🎤 Mic ► fktr.in/d4dfwNt
⭐ 💻 Laptop ► fktr.in/70KeVn1
⭐ 💠 Pentab► fktr.in/k6bCH0W
⭐ 🪑 Chair ► fktr.in/a2O140s
มุมมอง: 30
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Unraveling the Mystery: Simplify this Complex Exponential Equation | #maths #mathsolympiad #exam Learn how to solve exponential problems quickly and efficiently with this fast-paced math tutorial! In this video, we'll dive into a challenging exponential problem and break it down step-by-step, so you can master the concept and solve it fast. Whether you're a student looking to improve your math ...
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Simplify THIS Crazy Exponential Problem NOW? #maths #mathsolympiad #exampreparation #exam
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Simplify Like a Pro: Tackling This Tricky Algebra Challenge | #maths #mathsolympiad Join us in this exciting episode of "Simplify Like a Pro" as we tackle a tricky algebra challenge that will sharpen your math skills! Discover expert strategies and step-by-step solutions designed for math enthusiasts and Olympiad participants alike. Whether you're preparing for a competition or just looking to ...
The Ultimate Algebra Simplification Challenge: Can You Solve It? | #maths #mathsolympiad
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The Ultimate Algebra Simplification Challenge: Can You Solve It? | #maths #mathsolympiad Join us for 'The Ultimate Algebra Simplification Challenge,' where we put your math skills to the test! Watch as we tackle mind-bending equations and unravel complex expressions that will challenge even the brightest minds. Compete with us in real-time and learn tips and tricks to simplify like a pro. Are y...
Exponents Made Easy: Simplifying (256)^0.16 X (256)^0.09 | #maths #mathsolympiad #exam
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Exponents Made Easy: Simplifying (256)^0.16 X (256)^0.09 | #maths #mathsolympiad #exam Unlock the secrets of exponents in this engaging tutorial! We simplify the expression (256)^0.16 X (256)^0.09, breaking down each step for clarity. Perfect for students preparing for the Maths Olympiad or any exam, this video will boost your confidence and understanding of exponential rules. Join us as we tra...
Mastering Exponents: Simplifying (243)^0.16 X (243)^0.04 in Minutes! | #maths #mathsolympiad
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The Art of Simplification: Conquering a Complex Maths Olympiad level Problem | #maths #matholympiad
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Math Challenge: Can You Simplify (x/2)^6 = 3^6? | #maths #mathsolympiad #mathstricks
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x=log48b8=1+log2b8+log3b8=1+1/3+log3b2/3=(4+log3b2)/3
Thanks sir ❤,🙏
You're welcome!
Let y=2^x. Equation is y^3+y=(y^2)*(y+1)=130, or approximately, y^3=130. So estimate is y=5, which is the exact answer. So 2^x=5, so x=ln(5)/ln(2). Is the Math Olympiad this simple?
I like your approach to approximating the answer and then finding the exact solution!
А что за буква v, в степени знаменателя?
Это не "В". Это 2.
Куча не нужных действий 12=4*3, 8 =4*2 Sqrt 12-sqrt 8=2*(sqrt 3-sqrt2) Далее 2*(sqrt 3 - sqrt2)*(sqrt3+sqrt2) Понятно что произведение двух скобок это разность квадратов и равно 1 Знаменатель 5+sqrt24=5+2sqrt6=3+2+2*sqrt 3*sqrt 2=(sqrt 3+sqrt 2)^2 Таким образом Sqrt (2/(sqrt 3+sqrt 2)^2)=sqrt 2/(sqrt 3+sqrt 2) Умножить на сопряженный множитель sqrt3 - sqrt2 Отсюда ответ Sqrt 6 - 2 Автор вообще не знает элементарных преобразовании, а решает в лоб. Не позорьтесь
Из последних нескольких комментариев ясно видно, что ваши навыки решения задач/математические навыки просто потрясающие. Я почувствовал сердечную благодарность за ваши ценные комментарии. Продолжайте смотреть, продолжайте комментировать, и постепенно я буду совершенствоваться.
@@learnwithsamofficialизвиняюсь за резкость
Если 1/(sqrt 3+sqrt2) умножить на сопряженный множитель sqrt3 - sqrt2 то все просто получили ответ 2sqrt 3 и не надо ничего возводить в квадрат и делать кучу лишних действий
Solving this visually. First, find the square area first, which is side² You could see that the non-shaded area represent a quarter of a circle. But first, you need to get the area of the circle, which is π×r², in this case, the side is the radius. So it would be π×side² Simply divide by 4 to get the quarter, so its 1/4(π×side²) Now we got the quarter circle, to get the shaded area, subtract the square area with the quarter circle. So the answer is side² - 1/4(π×side²)
(side²)-(1/4x pi x r²)
X=log48/log8
125 + 5 = 130
this is so not a problem from any Maths Olympiad. the Olympiad make most people, including you and me, s**t in our pants.
А там в числителе 3^(х^какая-то галочка, даже не понятно что написано)
извините за причиненные неудобства, в следующий раз постараюсь писать понятно. И большое спасибо за вашу заботу.
You are the real GOAT sir..❤❤
X^8 = 9^2 X = ±[9^(1/4)] X = ±[3^(1/2)] X = ±√3
2^27
You can solve it a bit easier by considering that 9^5 + 9^4 + 9^3 + 9^2 + 9= 10*9^4 + 10*9^2 + 9. This equals 65610 + 810 + 9.
Great
1/3
(log base 8 (48) = x )crying in the corner
log base 8 of 48 = x (log base 2 of 48)/3 = x (log base 2 of 3*2^4)/3 = x (log base 2 of 3 + log base 2 of 2^4)/3 =x (4+log base 2 of 3)/3 =x
why didnt u do this instead: x/2 = x (multiply each side by 2) --> x = 2x (subtract x from each side) --> 0 = x (so x = 0)
Yup. Your Method is easy. Thank you for suggesting.
3^2×3^5×3^3^3 =3^2×3^5×3^9 =3^16 3×3^4^4 =3×3^16=27 3^3 =3×3^3 =3
6÷2×3 can also be written as 6×3÷2. Whether you use left to right the answer is definitely 9. It is not 2×3 but ÷2×3=3/2. The question is not ambiguous. Excellent explanation, sir❤
Thanks for that
Brilliant 👏
Какой логарифм, автор просто не знает что 8=2^3, 4=2^2 2^(2х)=2^3 2х=3 х=3/2 Три действия
delete this video🤣
ez
Why make it so complicated? You can simply rewrite 4^x as 2^2x , which gives: 2^2x + 2^2x = 16 Now, it's clear that you need two 8's (since 2^3=8) on the left side to match the 16 on the right side. Therefore, the only solution is x=1.5.
Yeah. You're absolutely correct. And thank you for your simple yet impressive approach. Also You can check another video on my channel 8^x + 8^x =64 which is based on your method. Hope you love this.
@@learnwithsamofficial sure buddy.
Sure you tried to prove a wrong answer will bull
Hahaha
Why not use log
This is another method which I believe is a bit simpler: Don’t subtract one until the end. I found 2^18 by thinking of it as 2^9 squared. I then found 512^2 by thinking of it as (500+12)(500+12). As (a+b)^2 = a^2+2ab+b^2, this is simply 500^2+(2)(500)(12)+12^2. 250000+12000+144. Finally subtract the 1.
Step 1: know the answer already. Very helpful.
After thinking for 10 seconds, I arrived at x = -2. Since x^2 gives 4 and x^3 gives -8. Then 4 - (-8) = 4 + 8 = 12
Great.